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Abstract: ssian). Technical Report 79, Keldysh Institute of the RAS, Moscow, 1999. roessner96a C. Rossner and C. P. Schnorr. An optimal, stable continued fraction algorithm for arbitrary dimension. Electronic Colloquium on computational complexity, TR96-020:1--14, 1996. roessner96b C. Rossner and J.-P. Seifert. Approximating good simultaneous diophantine approximations is almost NP-hard. In Mathematical Foundations of Computer Science, Proc. 1996 Cracow conference, volume 1113 of Lecture Notes in... (Update)
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BibTeX entry: (Update)
@misc{ the-version,
author = "Szekeres Szekeres The",
title = "Version of Wed 2001 Mar 21 16:53",
url = "citeseer.ist.psu.edu/436436.html" }
Citations (may not include all citations):7 Simultaneous asymptotic diophantine approximation (context) - Adams - 1967
7 Simultaneous asymptotic diophantine approximations to a basi.. (context) - Adams - 1969
7 Simultaneous asymptotic diophantine approximations to a basi.. (context) - Adams - 1971
5 A convergence exponent for multidimensional continued-fracti.. (context) - Baldwin - 1992
4 A multidimensional continued-fraction and some of its proper.. (context) - Baldwin - 1992
3 The best two-dimensional diophantine approximation constant .. (context) - Adams - 1980
3 Lyapunov exponents for non-classical multidimensional contin.. - Baladi, Nogueira - 1996
3 Simultaneous diophantine approximations and cubic irrational.. (context) - Adams - 1969
1 Some computations in diophantine approximations (context) - Adams - 1965
1 Mesures de gauss pour des algorithmes de fractions continu e.. (context) - Arnoux, Nogueira - 1993
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